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Diving There are 7 judges who give a score between 0 and 10.

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Presentation on theme: "Diving There are 7 judges who give a score between 0 and 10."— Presentation transcript:

1 Diving There are 7 judges who give a score between 0 and 10.
What the scores mean… 10: Excellent 8½ - 9½: Very good 7 - 8: Good 5 - 6½: Satisfactory 2½ - 4½: Deficient ½ - 2: Unsatisfactory 0: Completely Failed There are 7 judges who give a score between 0 and 10. The top 2 scores and the bottom 2 scores are not counted. The three middle scores are multiplied by a “Degree of Difficulty” and added together to give a score for the dive.

2 Teaching notes: Select the appropriate results tables and/ or number line to give students. Tables are differentiated by the number of place values used. Scores below 395 not qualifying = author’s licence  Could be done as a class activity using one number line.

3 Men's 3m Springboard Preliminary Men's 3m Springboard Preliminary
Diver Country Score Stephan Feck Germany 424 Mike Hixon USA 422 Cesar Castro Brazil 399 Grant Nel Australia 395 Yuan Cao China 499 Kristan Ipsen 461 Andrea Chiarabini Italy 350 Matthieu Rosset France 373 Ken Terauchi Japan 381 Rommel Pacheco Mexico 488 Men's 3m Springboard Preliminary Diver Country Score Stephan Feck Germany 423.5 Mike Hixon USA 421.6 Cesar Castro Brazil 398.9 Grant Nel Australia 395.1 Yuan Cao China 498.7 Kristan Ipsen 461.4 Andrea Chiarabini Italy 350.4 Matthieu Rosset France 373.4 Ken Terauchi Japan 380.9 Rommel Pacheco Mexico 488.3

4 Men's 3m Springboard Preliminary Men's 3m Springboard Preliminary
Diver Country Score Stephan Feck Germany 423.50 Mike Hixon USA 421.60 Cesar Castro Brazil 398.85 Grant Nel Australia 395.05 Yuan Cao China 498.70 Kristan Ipsen 461.35 Andrea Chiarabini Italy 350.40 Matthieu Rosset France 373.40 Ken Terauchi Japan 380.85 Rommel Pacheco Mexico 488.25 Men's 3m Springboard Preliminary Diver Country Score Stephan Feck Germany 423.5 Mike Hixon USA 421.6 Cesar Castro Brazil 398.85 Grant Nel Australia 395.05 Yuan Cao China 498.7 Rommel Pacheco Mexico 488.25 Kristan Ipsen 461.35 Andrea Chiarabini Italy 350.4 Matthieu Rosset France 373.4 Ken Terauchi Japan 380.85

5 350 380 370 360 390 400 410 490 440 430 420 450 460 470 480 500 350 400 450 500 460 470 480 500 Use the third number line for the top 3 scores only.

6 These questions could really be used for Year 2 to Year 7 depending on the level of facilitation that the teacher gives to the discussion. Teaching ideas: The idea behind this activity is to promote justification and reasoning, and the potential for students to use numbers to support their reasoning. Are you more successful if you get more medals overall or if you win more gold? (This is the order as they appear on the Rio2016 website). Give students the opportunity to discuss their thinking. Perfect opportunity to demonstrate that there could be more than one answer depending on your perspective. For Tier 3: Have students allocate points for each medal. How did they decide? For example is a gold worth 1 point more than a silver or worth double the points. EG points could be allocated 3,2,1 or 4, 2, 1 ? What other suggestions do students have? Can they come up with a number sentence to calculate the points earned?

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8 Year 4: Develop efficient mental and written strategies and use appropriate digital technologies for multiplication and for division where there is no remainder. Year 5: Use efficient mental and written strategies and apply appropriate digital technologies to solve problems. Year 6: Select and apply efficient mental and written strategies an appropriate digital technologies to solve problems involving all four operations with whole numbers.

9 Year 4: Develop efficient mental and written strategies and use appropriate digital technologies for multiplication and for division where there is no remainder. Year 5: Use efficient mental and written strategies and apply appropriate digital technologies to solve problems. Year 6: Select and apply efficient mental and written strategies an appropriate digital technologies to solve problems involving all four operations with whole numbers.


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